Geometry of subanalytic and semialgebraic sets - Info and Reading Options
By Masahiro Shiota
"Geometry of subanalytic and semialgebraic sets" was published by Birkhäuser in 1997 - Boston, it has 431 pages and the language of the book is English.
“Geometry of subanalytic and semialgebraic sets” Metadata:
- Title: ➤ Geometry of subanalytic and semialgebraic sets
- Author: Masahiro Shiota
- Language: English
- Number of Pages: 431
- Publisher: Birkhäuser
- Publish Date: 1997
- Publish Location: Boston
“Geometry of subanalytic and semialgebraic sets” Subjects and Themes:
- Subjects: ➤ Semianalytic sets - Semialgebraic sets - Stratification Whitney - Ensembles semi-analytiques - Ensemble sous-analytique - Ensembles semi-algébriques - Subanalytische Menge - Ensemble semi-algébrique - Semialgebraische Menge - Geometry, algebraic - Set theory - Geometry - Algebraic topology - Algebraic Geometry - Topology - Mathematics - Symbolic and mathematical Logic - Mathematical Logic and Foundations
Edition Specifications:
- Pagination: xii, 431p. ;
Edition Identifiers:
- The Open Library ID: OL22424376M - OL13585555W
- Online Computer Library Center (OCLC) ID: 36430727
- Library of Congress Control Number (LCCN): 97009061
- ISBN-10: 0817640002 - 3764340002
- All ISBNs: 0817640002 - 3764340002
AI-generated Review of “Geometry of subanalytic and semialgebraic sets”:
"Geometry of subanalytic and semialgebraic sets" Description:
The Open Library:
Subanalytic and semialgebraic sets were introduced for topological and systematic investigations of real analytic and algebraic sets. One of the author's purposes is to show that almost all (known and unknown) properties of subanalytic and semialgebraic sets follow abstractly from some fundamental axioms. Another is to develop methods of proof that use finite processes instead of integration of vector fields. The proofs are elementary, but the results obtained are new and significant - for example, for singularity theorists and topologists. Further, the new methods and tools developed provide solid foundations for further research by model theorists (logicians) who are interested in applications of model theory to geometry. A knowledge of basic topology is required.
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